`intsqrt((cosx-cos^3x)/(1-cos^3x))dxi se q u a lto` `2/3sin^(-1)(cos^(3/2)x)+C` `3/2sin^(-1)(cos^(3/2)x)+C` `2/3cos^(-1)(cos^(3/2)x)+C` (d) none of these

intsqrt((cosx-cos^3x)/(1-cos^3x))dx is equal to (a) -2/3sin^(-1)(cos^(3/2)x)+C (b) 3/2sin^(-1)(cos^(3/2)x)+C (c) 2/3cos^(-1)(cos^(3/2)x)+C (d) none of these

intsqrt((cosx-cos^(3)x)/(1-cos^(3)x))dx is equal to a) 2/3sin^(-1)(cos^(3//2)x)+C b) (3)/(2)sin^(-1)(cos^(3//2)x)+C c) (2)/(3)cos^(-1)(cos^(3//2)x)+C d)None of these

int sqrt((cos x-cos^(3)x)/(1-cos^(3)x))dx is equal to (2)/(3)sin^(-1)(cos^((3)/(2))x)+C(3)/(2)sin^(-1)(cos^((3)/(2))x)+C(2)/(3)cos^(-1)(cos^((3)/(2))x)+C(d) none of these

int sqrt((cosx-cos^3x)/(1-cos^(3) x)dx is equal to Option A: 2/3 sin^(-1)(cos^(3/2)x)+C Option B: 3/2 sin^(-1)(cos^(3/2)x)+C Option C: 3/2 cos^(-1)(cos^(3/2)x)+C

If intsqrt((cos x-cos^(3)x)/(1-cos^(3)x))dx=f(x)+c , then f(x)=

If intsqrt((cosx-cos^3x)/((1-cos^3x)))dx=f(x)+c , then f(x) is equal to

The integral int(sin2x(1-(3)/(2)cosx)dx)/(e^(sin^(2)x+cos^(3)x))= a) e^(sin^(2)x+cos^(3)x)+C b) -e^(-(sin^(2)x+cos^(3)x))+C c) e^(-(sin^(2)x+cos^(3)x)^(2))+C d)None of these

If sin^(-1)x-cos^(-1)x=pi/6 , then x= 1/2 (b) (sqrt(3))/2 (c) -1/2 (d) none of these

sin^(-1) (3 "" (x)/(2)) + cos^(-1) (3 "" (x)/(2)) = ………..

sin^(-1) (3 x/2) + cos^(-1 ) ( 3 x/2)= ……..